NUVO Quantization III: Emergence of Quantum Mechanics from First Principles

We derive nonrelativistic quantum mechanics directly from NUVO scalar geometry without probabilistic postulates. Starting from the conformal metric $g={\lambda }^2\eta$ and the conservation of sinertia flow, we obtain a deterministic scalar transport law whose stationary, closed-frame limit is the Schr？dinger equation. Momentum and energy operators arise from the scalar-covariant derivative $D_{\mu }={？}_{\mu }+i？{？}_{\mu }\ln \lambda$ , canonical commutators follow from curvature $\left[D_{\mu },D_{\nu }\right]=i{F}_{\mu \nu }$ , and the uncertainty relation is a local geometric bound. Planck’s constant appears as the calibrated scale of holonomy. Applications (hydrogenic levels, tunneling, spin holonomy, squeezing) illustrate how standard quantum phenomena emerge from curvature and holonomy of $\lambda \left(x\right)$ .